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Here's your answer:
Step-by-step explanation:
In ΔADN and ΔCBP
AND = CPB (90°)
AD = CB (Opp. sides of a parallelogram)
ADN = CBP (Interior alternate angles)
∴ By, AAS ΔADN ≅ ΔCBP
∴AN = CP (∵ ADN ≅ CBP)
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Step-by-step explanation:
in triangle ADN&triangle CBP
AD=CB(opposite side of parallelogram)
angle AND=angle CPB(90')
angle ADN=angle PBC(AB//BC,BD is transvaal)
(alternate interior angle)
1)therefore triangle ADN =triangle CBP(ASA rule)
2)AN=CP(by CPCT)
( prove)
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